6) A periodic function, Vin(t), has a fundamental frequency of wo = 2000 radHz and the following Alternative Fourier Coefficients: A240₂ = 3000/7° and A5405 = 5000√√225° The signal Vin(t) is input into the system described by the following transfer function: H(s) = Vin(s) Vo(s) 1 1 → H(w) 10,000 + s 10,000 + jw Determine the alternative Fourier Coefficient A5405 of the output (Vo(t)). Only determine this one coefficient. Show your work!

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Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
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6)
A periodic function, Vin(t), has a fundamental frequency of wo = 2000 radHz and the following
Alternative Fourier Coefficients: A240₂ = 3000/7° and A5405 = 5000√√225°
The signal Vin(t) is input into the system described by the following transfer function:
H(s) = Vin(s)
Vo(s)
1
1
→ H(w)
10,000 + s
10,000 + jw
Determine the alternative Fourier Coefficient A5405 of the output (Vo(t)). Only determine this one coefficient.
Show your work!
Transcribed Image Text:6) A periodic function, Vin(t), has a fundamental frequency of wo = 2000 radHz and the following Alternative Fourier Coefficients: A240₂ = 3000/7° and A5405 = 5000√√225° The signal Vin(t) is input into the system described by the following transfer function: H(s) = Vin(s) Vo(s) 1 1 → H(w) 10,000 + s 10,000 + jw Determine the alternative Fourier Coefficient A5405 of the output (Vo(t)). Only determine this one coefficient. Show your work!
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